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volume of a vase

9.8K views 14 replies 11 participants last post by  Itchytoe  
#1 ·
Does anyone know the apprx volume in cubic inches of a vase thats 9 inches tall and 7.5 inches in diameter. Its smaller at the base and at the top so the regular cylinder formulas probably aren't to accurate. A friend wants me to build a cremation urn , and i have no idea if these dimensions are big enough. Thanks .
 

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#2 ·
Don't need to calculate it

Just fill it with sand or water then measure it in terms of cups or
can sizes or make a simple tall box 3" or each side to determine volume. :thumbsup: bill
 
#4 ·
Thanks for the answers , but i'm in the process of making one . So i can't use that approach. The picture is of a previous vase with the same basic shape. I just wondered if someone had a ballpark idea of what the volume might be ....i have no experience with urns but i figured someone else might. Thanks.
 
#5 ·
Just knowing a little math you can just you a simple formula of a cylinder and that would... volume=pi*radius^2*height... So therefore your answer would be approx 397 in^3. You can convert this to ounces where 1 in^3 is equal to .55 ounces. So your answer you might be looking for is approximately 218 ounces your vase could hold. Hope this helps.
 
#7 ·
I agree easiest is to fill and measure.

To do it with math, you sort of have two parts: a standard cylinder of empty space, which is easy: radius of opening x pi(3.14) x height

and the volume of the curving bulges outside the cylinder, which requires calculus and I can't help you there!
 
#11 ·
I'm Going through this right now. As stated the correct formula is radius squared times pi times height for cubic inches. The volume required is approximately 1 cubic inch per pound. You can fill the vase with rice and measure how many cups then convert to cubic inches. 1 cup equals 14.64 cubic inches. I screwed up my math and made it too small so I made several smaller keepsake urns for the kids to keep or disperse her ashes where they think she would like.
 
#15 ·
It can be calculated exactly (or as close to exactly as you like) through some calculus and detailed drawings. Or you can just break it into a few sections and calculate the volume of those few sections then add them together. Break it into 4 sections and those 4 should be fairly easy to figure out. That's basically what calculus would do, except there would be infinitely many sections instead of just 4.

*edit* wow, just realized I replied to a two month old thread. I should get to bed. Night shift is taking it's toll on me I guess.